重夸克物理学:英文(影印版)
基本信息
- 原书名: Heavy Quark Physics
- 原出版社: Cambridge University Press
- 作者: Aneesh V. Manohar Mark B. Wise
- 出版社:世界图书出版公司
- ISBN:9787510032950
- 上架时间:2011-8-8
- 出版日期:2011 年4月
- 开本:16开
- 页码:191
- 版次:1-1
- 所属分类:
物理 > 总论 > 物理学、物理实验
编辑推荐
一部研究粒子物理专业的名著,是一本非常难得的研究生教材性质的著作,研究重夸克物理学的工具是其核心所在。
内容简介回到顶部↑
《重夸克物理学:英文(影印版)》是一部研究粒子物理专业的名著,是一本非常难得的研究生教材性质的著作,研究重夸克物理学的工具是其核心所在。重夸克是粒子物理中的一个非常重要而活跃的领域,理解重夸克物理学是学习和检验量子色动力学和标准模型的重要途径,通过重夸克物理学可以进入高能物理学这个新领域。书中预习了标准模型、重夸克旋转对称基本观点,并详细介绍了其应用;深入研究重夸克有效理论,包括放射和1/mq修正之间的关系,其在强子质量,形状因子中的应用。为了帮助更好理解,书中好多计算步骤十分详细,每章末都附有习题。
读者对象:物理专业的研究生,老师和科研人员。
读者对象:物理专业的研究生,老师和科研人员。
目录回到顶部↑
《重夸克物理学:英文(影印版)》
preface
1 review
1.1 the standard model
1.2 loops
1.3 composite operators
1.4 quantum chromodynamics and chiral symmetry
1.5 integrating out heavy quarks
1.6 effective hamiltonians for weak decays
1.7 the pion decay constant
1.8 the operator product expansion
1.9 problems
1.10 references
2 heavy quarks
2.1 introduction
2.2 quantum numbers
2.3 strong decays of excited heavy hadrons
2.4 fragmentation to heavy hadrons
2.5 covariant representation of fields
2.6 the effective lagrangian
preface
1 review
1.1 the standard model
1.2 loops
1.3 composite operators
1.4 quantum chromodynamics and chiral symmetry
1.5 integrating out heavy quarks
1.6 effective hamiltonians for weak decays
1.7 the pion decay constant
1.8 the operator product expansion
1.9 problems
1.10 references
2 heavy quarks
2.1 introduction
2.2 quantum numbers
2.3 strong decays of excited heavy hadrons
2.4 fragmentation to heavy hadrons
2.5 covariant representation of fields
2.6 the effective lagrangian
前言回到顶部↑
We are entering an exciting era of B meson physics, with several new high luminosity facilities that are about to start taking data. The measurements will provide information on quark couplings and CP violation. To make full use of the experimental results, it is important to have reliable theoretical calculations of the hadronic decay amplitudes in terms of the fundamental parameters in the standard model Lagrangian. In recent years, many such calculations have been performed using heavy quark effective theory (HQET), which has emerged as an indispensible tool for analyzing the interactions of heavy hadrons. This formalism makes manifest heavy quark spin-flavor symmetry, which is exact in the infinite quark mass limit, and allows one to systematically compute the correction terms for finite quark mass.
This text is designed to introduce the reader to the concepts and methods of HQET, developing them to the stage where explicit calculations are performed. It is not intended to be a review of the field, but rather to serve as an introduction accessible to both theorists and experimentalists. We hope it will be useful not just to those working in the area of heavy quark physics but also to physicists who work in other areas of high energy physics but want a deeper appreciation of HQET methods. We felt that if the book is to serve this role, then it is important that it not be too long. An effort was made to keep the book at the 200-page level and this necessitated some difficult decisions on which subjects were to be covered.
The material presented here is not uniform in its difficulty. Section 1.8 on the operator product expansion, Section 4.6 on renormalons, and Chapter 6 on inclusive B decays are considerably more difficult than the other parts of the book. Although this material is very important, depending on the background of the reader, it may be useful to skip it on first reading. Chapter 3 involves some familiarity with radiative corrections in field theory as studied, for example, in a graduate course that discusses renormalization in quantum electrodynamics. Readers less comfortable with loop corrections can read through the chapter, accepting the results for the one-loop diagrams, without necessarily going through the detailed computations. A section on problems at the end of each chapter is intended to give the reader more experience with the concepts introduced in that chapter. The problems are of varying difficulty and most can be completed in a fairly short period of time. Three exceptions to this are Problem 2 of Chapter 3 and Problems 3 and 7 of Chapter 6, which are considerably more time-consuming.
This book could serve as a text for a one-semester graduate course on heavy quark physics. The background necessary for the book is quantum field theory and some familiarity with the standard model. The latter may be quite modest, since Chapter 1 is devoted to a review of the standard model.
The only references that are given in the text are to lattice QCD results or to experimental data that cannot be readily found by consulting the Particle Data Book (http://pdg. lbl. gov). However, at the end of each chapter a guide to some of the literature is given. The emphasis here is on the earlier papers, and even this list is far from complete.
We have benefited from the comments given by a large number of our colleagues who have read draft versions of this book. Particularly noteworthy among them are Martin Gremm, Elizabeth Jenkins, Adam Leibovich, and Zoltan Ligeti, who provided a substantial number of valuable suggestions.
Updates to the book can be found at the URL:http://einstein, ucsd. edu/hqbook.
This text is designed to introduce the reader to the concepts and methods of HQET, developing them to the stage where explicit calculations are performed. It is not intended to be a review of the field, but rather to serve as an introduction accessible to both theorists and experimentalists. We hope it will be useful not just to those working in the area of heavy quark physics but also to physicists who work in other areas of high energy physics but want a deeper appreciation of HQET methods. We felt that if the book is to serve this role, then it is important that it not be too long. An effort was made to keep the book at the 200-page level and this necessitated some difficult decisions on which subjects were to be covered.
The material presented here is not uniform in its difficulty. Section 1.8 on the operator product expansion, Section 4.6 on renormalons, and Chapter 6 on inclusive B decays are considerably more difficult than the other parts of the book. Although this material is very important, depending on the background of the reader, it may be useful to skip it on first reading. Chapter 3 involves some familiarity with radiative corrections in field theory as studied, for example, in a graduate course that discusses renormalization in quantum electrodynamics. Readers less comfortable with loop corrections can read through the chapter, accepting the results for the one-loop diagrams, without necessarily going through the detailed computations. A section on problems at the end of each chapter is intended to give the reader more experience with the concepts introduced in that chapter. The problems are of varying difficulty and most can be completed in a fairly short period of time. Three exceptions to this are Problem 2 of Chapter 3 and Problems 3 and 7 of Chapter 6, which are considerably more time-consuming.
This book could serve as a text for a one-semester graduate course on heavy quark physics. The background necessary for the book is quantum field theory and some familiarity with the standard model. The latter may be quite modest, since Chapter 1 is devoted to a review of the standard model.
The only references that are given in the text are to lattice QCD results or to experimental data that cannot be readily found by consulting the Particle Data Book (http://pdg. lbl. gov). However, at the end of each chapter a guide to some of the literature is given. The emphasis here is on the earlier papers, and even this list is far from complete.
We have benefited from the comments given by a large number of our colleagues who have read draft versions of this book. Particularly noteworthy among them are Martin Gremm, Elizabeth Jenkins, Adam Leibovich, and Zoltan Ligeti, who provided a substantial number of valuable suggestions.
Updates to the book can be found at the URL:http://einstein, ucsd. edu/hqbook.

点击看大图
加载中...